Isometry

Results: 80



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11Further Notes on “Frieze Patterns” 1. The frieze design  Different techniques may be applied to produce the design of a frieze, namely:

Further Notes on “Frieze Patterns” 1. The frieze design Different techniques may be applied to produce the design of a frieze, namely:

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Source URL: www.mathematicsinthemaking.eu

Language: English - Date: 2014-12-09 08:00:01
12NARROW OPERATORS AND RICH SUBSPACES OF BANACH SPACES WITH THE DAUGAVET PROPERTY VLADIMIR M. KADETS, ROMAN V. SHVIDKOY AND DIRK WERNER Abstract. Let X be a Banach space. We introduce a formal approach which seems to be us

NARROW OPERATORS AND RICH SUBSPACES OF BANACH SPACES WITH THE DAUGAVET PROPERTY VLADIMIR M. KADETS, ROMAN V. SHVIDKOY AND DIRK WERNER Abstract. Let X be a Banach space. We introduce a formal approach which seems to be us

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Source URL: page.mi.fu-berlin.de

Language: English - Date: 2012-11-07 06:27:13
13Irish Math. Soc. Bulletin), 77–Recent Progress on the Daugavet Property DIRK WERNER

Irish Math. Soc. Bulletin), 77–Recent Progress on the Daugavet Property DIRK WERNER

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Source URL: www.maths.tcd.ie

Language: English - Date: 2001-07-30 13:08:12
14ASYMPTOTIC DIMENSION AND SMALL-CANCELLATION FOR HIERARCHICALLY HYPERBOLIC SPACES AND GROUPS JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We prove that all hierarchically hyperbolic groups have nite asy

ASYMPTOTIC DIMENSION AND SMALL-CANCELLATION FOR HIERARCHICALLY HYPERBOLIC SPACES AND GROUPS JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We prove that all hierarchically hyperbolic groups have nite asy

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Source URL: www.wescac.net

Language: English - Date: 2016-04-28 20:01:26
15ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof

ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof

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Source URL: www.wescac.net

Language: English - Date: 2015-10-30 14:08:18
16Department: MATHEMATICAL SCIENCES  Semester Hours: 3 Course Title and Number: MATHIntroduction to Geometry Course Description: Basic concepts in plane and solid geometry, measurement, congruence and similarity, co

Department: MATHEMATICAL SCIENCES Semester Hours: 3 Course Title and Number: MATHIntroduction to Geometry Course Description: Basic concepts in plane and solid geometry, measurement, congruence and similarity, co

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Source URL: www.math.niu.edu

Language: English - Date: 2014-09-08 15:32:08
17Algorithmic Computation of Thickness in Right-Angled Coxeter Groups Robbie Lyman April 2, 2015 Abstract The classification of right-angled Coxeter groups up to quasi-isometry

Algorithmic Computation of Thickness in Right-Angled Coxeter Groups Robbie Lyman April 2, 2015 Abstract The classification of right-angled Coxeter groups up to quasi-isometry

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Source URL: www.wescac.net

Language: English - Date: 2015-05-09 11:56:17
18HIERARCHICALLY HYPERBOLIC SPACES II: COMBINATION THEOREMS AND THE DISTANCE FORMULA JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We introduce a number of tools for finding and studying hierarchically hyp

HIERARCHICALLY HYPERBOLIC SPACES II: COMBINATION THEOREMS AND THE DISTANCE FORMULA JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We introduce a number of tools for finding and studying hierarchically hyp

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Source URL: www.wescac.net

Language: English - Date: 2015-12-18 13:24:01
19Classification of symmetric M-theory backgrounds Figueroa O’Farrill July 7, 2011 Email: We classify symmetric backgrounds of eleven-dimensional supergravity up to local isometry. In other words, we classify triples (M,

Classification of symmetric M-theory backgrounds Figueroa O’Farrill July 7, 2011 Email: We classify symmetric backgrounds of eleven-dimensional supergravity up to local isometry. In other words, we classify triples (M,

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Source URL: gigda.ugr.es

- Date: 2011-10-21 04:10:12
    204. Hyperbolic Geometry  4.1 The three geometries Here we will look at the basic ideas of hyperbolic geometry including the ideas of lines, distance, angle, angle sum, area and the isometry group and Þnally the construct

    4. Hyperbolic Geometry 4.1 The three geometries Here we will look at the basic ideas of hyperbolic geometry including the ideas of lines, distance, angle, angle sum, area and the isometry group and Þnally the construct

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    Source URL: www.tilings.org

    Language: English - Date: 2002-07-17 06:58:42